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Wolfram Bauer Leibniz Universit¨at Hannover 古谷 賢朗(Kenro Furutani) 東京理科大学(Tokyo U

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幾何構造と微分方程式 ―対称性と特異点の視点から―

Symmetry and Singularity of Geometric Structures and Differential Equations RIMS共同研究(公開型)報告集

2018年12月18日〜12月21日 研究代表者 多羅間 大輔 (Daisuke Tarama)

目次

1. Sobolev estimates for the complex Green operator on Levi-flat manifolds . . . . 足立 真訓(Masanori Adachi) 静岡大学 (Shizuoka U.)

2. SURVEY ON RECENT DEVELOPMENTS IN SEMITORIC SYSTEMS . . . . Jaume Alonso University of Antwerp

Sonja Hohloch University of Antwerp

3. ON THE HEAT KERNEL ON FORMS ON THE HEISENBERG GROUP . . . . Wolfram Bauer Leibniz Universit¨at Hannover

古谷 賢朗(Kenro Furutani) 東京理科大学(Tokyo U. Sci.) 岩崎 千里(Chisato Iwasaki) 兵庫県立大学(U. Hyogo)

4. SUBRIEZMANNIAN GEODESIC FLOW ONS7 . . . . Wolfram Bauer Leibniz Universit¨at Hannover

多羅間 大輔(Daisuke Tarama) 立命館大学(Ritsumeikan U.) 

5. Realizing the Teichm¨uller space as a symplectic quotient . . . . Tobias Diez Delft University of Technology

Tudor S. Ratiu Shanghai Jiao Tong University

6. Kummer’s quartic surface associated to the Clebsch top . . . . Jean-Pierre Fran¸coise Sorbonne-Universit´e

Alain Jacquemard lnstitut de Math´ematiques de Bourgogne 多羅間 大輔(Daisuke Tarama) 立命館大学(Ritsumeikan U.) 

7. The 2D Kramers-Dirac oscillator and a corresponding semi-quantum system . . . . 岩井 敏洋(Toshihiro Iwai) 京都大学(Kyoto U.)

Boris Zhilinskii Universit´e du Littoral Cˆote d’Opale

8. Spectral geometry of Subriemannian structures on nilmanifolds . . . . Abdellah Laaroussi Leibniz Universit¨at Hannover

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9. On the dynamics of loss functions . . . . Le Bich Phuong Hanoi University of Mining and Geology

Nguyen Tien Zung Universit´e de Toulouse

10. Complexifications of pseudoH-type algebras . . . . Irina Markina University of Bergen

11. Nonpersistence of periodic orbits, homoclinic orbits, first integrals and

commutative vector fields in perturbed systems . . . . 本永 翔也(Shoya Motonaga) 京都大学 (Kyoto U.)

12. Regular symmetries of differential-difference equations and

Noether’s conservation laws . . . .

Linyu Peng 早稲田大学(Waseda U.)

13. Operator Algebras Associated with Quantized Canonical Transformations . . . . Anton Savin Peoples’ Friendship University of Russia

Elmar Schrohe Leibniz Universit¨at Hannover

14. Hamel’s Formalism for Infinite-Dimensional Nonholonomic Systems . . . . Donghua Shi Beijing Institute of Technology

Yakov Berchenko-Kogan University of Hawaii at Manoa Dmitry V. Zenkov North Carolina State University Anthony M. Bloch University of Michigan

15. The averaged Hebbian learning equation, the exponential-type geodesics

of the finite discrete distributions, and their quantum statistical analogues . . . . 上野 嘉夫(Yoshio Uwano) 京都薬科大学(Kyoto Pharmaceutical University)

16. Nonintegrability and Chaos in Hamiltonian Systems with Saddle-Centers . . . . 矢ヶ崎 一幸(Kazuyuki Yagasaki) 京都大学 (Kyoto U.)

17. Nonintegrability of three-degree-of-freedom Birkhoff normal forms of resonance

degree two . . . . 山中 祥五(Shogo Yamanaka) 京都大学(Kyoto U.)

18. Dirac structures and Lagrangian systems on tangent bundles . . . . 吉村 浩明(Hiroaki Yoshimura) 早稲田大学(Waseda University)

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参照

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